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On the Padovan Codes and the Padovan Cubes
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We present a new interconnection topology called the Padovan cube. Despite their asymmetric and relatively sparse interconnections, the Padovan cubes are shown to possess attractive recurrent structures. Since they can be embedded in a subgraph of the Boolean cube and can have a Fibonacci cube as a subgraph, and since they are also a supergraph of other structures, it is possible that the Padovan cubes can be useful in fault-tolerant computing. For a graph with n vertices, we characterize the Padovan cubes. We also include the number of edges, decompositions, and embeddings, as well as the diameter of the Padovan cubes.
Title: On the Padovan Codes and the Padovan Cubes
Description:
We present a new interconnection topology called the Padovan cube.
Despite their asymmetric and relatively sparse interconnections, the Padovan cubes are shown to possess attractive recurrent structures.
Since they can be embedded in a subgraph of the Boolean cube and can have a Fibonacci cube as a subgraph, and since they are also a supergraph of other structures, it is possible that the Padovan cubes can be useful in fault-tolerant computing.
For a graph with n vertices, we characterize the Padovan cubes.
We also include the number of edges, decompositions, and embeddings, as well as the diameter of the Padovan cubes.
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